Variation of youngs modulus with temperature

In summary, Young's Modulus, also known as the modulus of elasticity, is a measure of the stiffness or rigidity of a solid material. It is affected by temperature, as most materials expand when heated and contract when cooled, causing it to decrease with increasing temperature. The relationship between Young's Modulus and temperature is typically linear, but may vary depending on the specific material and its composition. Several factors, including the type of material, its composition, and its microstructure, influence this variation. Understanding this relationship is important in engineering and scientific applications for designing and selecting materials that can withstand temperature changes and predicting potential failures or deformations.
  • #1
Himal kharel
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0
Does youngs modulus of elasticity depend upon temperature?
 
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  • #3
But why??
 
  • #4
Himal kharel said:
But why??

Roughly, the force holding atoms together in bonds decreases as the bond length increases, which happens during thermal expansion. This force is the origin of the macro-scale elastic modulus.
 
  • #5


The Young's modulus of elasticity is defined as the measure of a material's stiffness or resistance to deformation under an applied force. It is a fundamental property of a material and is dependent on various factors, including temperature.

As the temperature of a material increases, its atomic and molecular structure may change, leading to changes in its mechanical properties such as Young's modulus. This is because temperature affects the movement and arrangement of atoms and molecules within a material, which in turn affects its ability to withstand stress.

For most materials, an increase in temperature results in a decrease in Young's modulus, meaning that the material becomes less stiff and more flexible. This is due to the increased thermal energy causing the atoms and molecules to vibrate more, making it easier for them to move and deform under an applied force.

However, there are some materials, such as rubber, that exhibit the opposite behavior, where an increase in temperature leads to an increase in Young's modulus. This is because the increased thermal energy causes the polymer chains in rubber to straighten out, making it stiffer and less flexible.

In summary, the Young's modulus of elasticity does depend on temperature, as the thermal energy affects the material's structure and its ability to resist deformation. It is important for scientists and engineers to consider this variation in Young's modulus with temperature when designing and using materials in different temperature environments.
 

Related to Variation of youngs modulus with temperature

What is Young's Modulus?

Young's Modulus, also known as the modulus of elasticity, is a measure of the stiffness or rigidity of a solid material. It is the ratio of stress (force per unit area) to strain (change in length per unit length) under an applied force.

How does Young's Modulus vary with temperature?

Young's Modulus is affected by temperature, as most materials expand when heated and contract when cooled. This change in dimensions also affects the modulus of elasticity, causing it to decrease with increasing temperature for most materials.

What is the relationship between Young's Modulus and temperature?

The relationship between Young's Modulus and temperature is typically linear, meaning that as temperature increases, the modulus of elasticity decreases at a constant rate. However, this relationship may vary depending on the specific material and its composition.

What factors influence the variation of Young's Modulus with temperature?

The variation of Young's Modulus with temperature is influenced by several factors, including the type of material, its composition, and its microstructure. The presence of impurities, defects, and phase transformations can also affect the modulus of elasticity at different temperatures.

Why is it important to understand the variation of Young's Modulus with temperature?

Understanding the variation of Young's Modulus with temperature is important in many engineering and scientific applications. It allows for the design and selection of materials that can withstand changes in temperature, as well as predicting and preventing potential failures or deformations due to thermal effects.

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